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How do you find 3tan^3x=tanx?
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Simplify both sides with tanx 3tan^2x=1 , tan^2x=1/3 and root both side , \[\left| tanx \right|=1/\sqrt{3}\] So go on from here
thank you!
No, don't do that. Unless you want to lose half your solutions.
\[3\tan^3x = \tan x \iff \tan x\ (3\tan^2x -1) = 0\] \[\implies \tan x = 0 \implies x = ...\] OR \[\implies \tan^2x = \frac{1}{3} \implies \tan x = \pm \sqrt{\frac{1}{3}}\]
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